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1. Using IBP, if the integrand involves a logarithmic function multiplied by an exponential function, the exponential function should be A. the dv in judv C. the du B. the u in judv D. the v 2. Given jx³exdx, u and dv should be A. u= = x³, dv=dx C. B. uex, dv=dx D. 3. In the previous item, du = A. du = = 3x²dx, v = x C. B. du = exdx, v = X sin xdx ? 4. What is Jx³s u= x³, dv=exdx u = ex, dv= = x³dx and v=_ du = 3x²dx, v = ex D. du = exdx, v = 3x²

1. Using IBP, if the integrand involves a logarithmic function multiplied by an exponential function, the exponential function should be A. the dv in judv C. the du B. the u in judv D. the v 2. Given jx³exdx, u and dv should be A. u= = x³, dv=dx C. B. uex, dv=dx D. 3. In the previous item, du = A. du = = 3x²dx, v = x C. B. du = exdx, v = X sin xdx ? 4. What is Jx³s u= x³, dv=exdx u = ex, dv= = x³dx and v=_ du = 3x²dx, v = ex D. du = exdx, v = 3x²

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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1. Using IBP, if the integrand involves a logarithmic function multiplied by an exponential function, the exponential function should be A. the dv in judv C. the du B. the u in Judv D. the v 2. Given jx³exdx, u and dv should be _____. A. u=x³₁ , dv=dx C. B. u = ex, dv=dx D. 3. In the previous item, du = A. du = 3x²dx, v = x C. V = ex B. du = exdx, v = X D. du = exdx, v = 3x² 4. What is [x³ sin xdx? u= x³, dv = exdx -x³dx u = ex, dv= and v= du = 3x²dx, v = A. x³ cosx-3x² sinx+6x cosx-6 sinx+c B. x³ cosx+3x² sinx+6x cos x+6 sinx+c C. -x³ cosx-3x² sinx-6x cosx-6sinx+c D. -x³ cosx+3x² s sinx+6x cosx-6 sinx+c
Transcribed Image Text:1. Using IBP, if the integrand involves a logarithmic function multiplied by an exponential function, the exponential function should be A. the dv in judv C. the du B. the u in Judv D. the v 2. Given jx³exdx, u and dv should be _____. A. u=x³₁ , dv=dx C. B. u = ex, dv=dx D. 3. In the previous item, du = A. du = 3x²dx, v = x C. V = ex B. du = exdx, v = X D. du = exdx, v = 3x² 4. What is [x³ sin xdx? u= x³, dv = exdx -x³dx u = ex, dv= and v= du = 3x²dx, v = A. x³ cosx-3x² sinx+6x cosx-6 sinx+c B. x³ cosx+3x² sinx+6x cos x+6 sinx+c C. -x³ cosx-3x² sinx-6x cosx-6sinx+c D. -x³ cosx+3x² s sinx+6x cosx-6 sinx+c
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